cameroon gce advanced level 2025 mathematics 1
cameroon gce advanced level 2025 mathematics 1
Based on the images provided, here are the extracted questions and options:
Image 1 (image_9d2ae7.jpg):
- The remainder when x3+2×2+x+5 is divided by x−1 is:
A. 7
B. 9
C. 3
D. 5
- The polynomial T(x)=x3−ax2+bx−2 is exactly divisible by (x2−4), the values of a and b are respectively:
A. a=2,b=2
B. a=1,b=2
C. a=21,b=4
D. a=−21,b=−4
- The value of x for which 27x+2=81 is
A. 2
B. 34
C. −32
D. 3
- The sum and product of roots in the simplified form of the quadratic equation: 2x2−7x−5=0 are respectively:
A. 27,25
B. 27,−25
C. 27,−25
D. 7,−25
- limx→4x−4(x2−16)
A. −8
B. ∞
C. 0
D. 8
- Solving ∣x−5∣<2 gives
A. −1<x<7
B. 3<x<7
C. −1<x<−7
D. x<7
- The domain of definition of the function g(x)=1−x4x+3 is given by:
A. ]−∞,1]∪[1,+∞[
B. ]−∞,1]∪[1,+∞[
C. ]−∞,1]∪[1,+∞[
D. ]−∞,1]∪[1,+∞[
- The solution of the equation e2x−1=3 is
A. ln3−1
B. 2ln1+3
C. 2ln3+1
D. 1−ln3
- Given that (x−3),(2x+1) and (7x−2) are consecutive terms of an Arithmetic progression, the value of x is
A. 7
B. 4
C. 2
D. 4
- The sum to infinity of a Geometric progression is 2.55. Its common ratio is 21. The value of the first term is:
A. 7.65
B. 1.17
C. 0.85
D. 2.04
- Given that x2+4x−7=(x+a)2+b then the values of a and b are respectively:
A. 2 and 11
B. −2 and 11
C. −2 and −11
D. 2 and −11
Image 2 (image_9d2b02.jpg):
- The given circle x2+y2−14x−18y+94=0. The centre and the length of the radius are respectively:
A. (7,9) and 6 units
B. (9,7) and 6 units
C. (7,6) and 9 units
D. (6,9) and 7 units
- Given that x>1 and that x2−x2=0 then the value of x is:
A. 4
B. 2
C. 3
D. 5
- If (x−1)(x+1)1=x−1a+x+1b then the values of a and b respectively are:
A. 1, -1
B. 21,−21
C. 22,22
D. −1,1
- A correlation coefficient of +1 between X and Y signifies:
A. A perfect positive correlation between X and Y.
B. The angle between the regression lines of Y on X is 90∘.
C. X and Y are partially correlated.
D. The angle between the regression line of Y on X is 30∘.
- The table below gives the Mathematics mark for some students of Wood Cabinet Making (WCM) in a certain school.
| Marks | 10.5 | 11 | 11.5 | 14 | 16 |
|—|—|—|—|—|—|
| No. of students | 5 | 7 | 6 | 4 | 8 |
The mean mark to 1 decimal place is:
A. 11.5
B. 16
C. 12.8
D. 12.7
- When q(x)=x−2x. Then q−1(4)=
A. 6
B. 8
C. 21
D. 3
- cos60∘cos45∘+sin60∘sin45∘=
A. 42−6
B. 42+6
C. 46+2
D. 26−2
- When f(x)=sinx+cos2x, then f′(2π) is equal to:
A. 21
B. 32−3
C. 23
D. 21+23